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Let $p$ be an odd prime number, and let $E$ be an elliptic curve defined overa number field $F'$ such that $E$ has semistable reduction at every prime of$F'$ above $p$ and is supersingular at at least one prime above $p$. Underappropriate hypotheses, we compute the Akashi series of the signed Selmergroups of $E$ over a $\mathbb{Z}_p^d$-extension over a finite extension $F$ of$F'$. As a by-product, we also compute the Euler characteristics of theseSelmer groups.

Akashi series and Euler characteristics of signed Selmer groups of elliptic curves with semistable reduction at primes above p